Fraction Slicer

Choose a mode

Use the denominator −/+ buttons to set how many equal parts to slice the pizza into, and the numerator −/+ buttons (or drag up/down) to shade that many parts, then press Check

3D math game · Best for grades 3-4

Fraction Slicer

Fraction Slicer gives students full control: they choose how many equal slices to cut the pizza into, then decide how many to shade. The fraction is not handed to them — it is assembled from scratch, denominator first.

What students practice

Separating the cutting step (denominator) from the shading step (numerator) reinforces the logical order: first divide the whole into equal parts, then decide how many parts to take. This order is essential before students can work with equivalent fractions or compare unlike denominators.

  1. Read the target fraction shown on screen.
  2. Use the denominator -/+ buttons to cut the pizza into the correct number of equal slices.
  3. Use the numerator -/+ buttons (or drag up/down) to shade the right number of slices.
  4. Press Check to confirm that the fraction you built matches the target.

How to use it at home or in class

For 3/5 you cut into 5 slices first, then shade 3. Changing the denominator to 4 resizes every slice and requires reshading — showing hands-on why the numerator and denominator are linked.

Students tend to shade by visual size rather than by counting. Forcing them to set the denominator before touching the numerator breaks that habit and builds the discipline of working part-by-part.

Use it for individual practice, paired work, or a short class demonstration before worksheets.

Start with the game above, then continue with written practice to reinforce the skill.

Common questions

How is Fraction Slicer different from Fraction Builder?
In Fraction Slicer the student sets both the number of slices (denominator) and how many to shade (numerator); in Fraction Builder the denominator is fixed and only shading is needed. Slicer introduces the full construction process.
Which grades is this game for?
It fits grades 3-4, ideally after students have met the concept of a fraction and are ready to build one from scratch.
Can the same target be built with different numbers of slices?
Yes — for example 2/4 and 1/2 shade the same visual area. That natural discovery opens a discussion about equivalent fractions without any additional instruction.